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Titlebook: Contributions to Several Complex Variables; In Honour of Wilhelm Alan Howard (Professors),Pit-Mann Wong (Professors Book 1986 Springer Fach

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书目名称Contributions to Several Complex Variables
副标题In Honour of Wilhelm
编辑Alan Howard (Professors),Pit-Mann Wong (Professors
视频videohttp://file.papertrans.cn/238/237206/237206.mp4
图书封面Titlebook: Contributions to Several Complex Variables; In Honour of Wilhelm Alan Howard (Professors),Pit-Mann Wong (Professors Book 1986 Springer Fach
描述In 1960 Wilhelm Stoll joined the University of Notre Dame faculty as Professor of Mathematics, and in October, 1984 the university acknowledged his many years of distinguished service by holding a conference in complex analysis in his honour. This volume is the proceedings of that conference. It was our priviledge to serve, along with Nancy K. Stanton, as conference organizers. We are grateful to the College of Science of the University of Notre Dame and to the National Science Foundation for their support. In the course of a career that has included the publication of over sixty research articles and the supervision of eighteen doctoral students, Wilhelm Stoll has won the affection and respect of his colleagues for his diligence, integrity and humaneness. The influence of his ideas and insights and the subsequent investigations they have inspired is attested to by several of the articles in the volume. On behalf of the conference partipants and contributors to this volume, we wish Wilhelm Stoll many more years of happy and devoted service to mathematics. Alan Howard Pit-Mann Wong VII III ~ c:... ~ c: o U CI> .r. ~ .... o e ::J ~ o a:: a. ::J o ... (.!:J VIII ‘" Q) g> a. ‘" Q) E z
出版日期Book 1986
关键词Complex analysis; Manifold; Meromorphic function; Pseudoconvexity; arithmetic; calculus; equation; function
版次1
doihttps://doi.org/10.1007/978-3-663-06816-7
isbn_softcover978-3-528-08964-1
isbn_ebook978-3-663-06816-7
copyrightSpringer Fachmedien Wiesbaden 1986
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Vorlesungen über die Theorie der Polyederabelian extensions of certain CM fields, by using an essentially elementary theory of arithmetic Hilbert modular functions, based on the theory of congruence Eisenstein series. The main results are generalizations of the main results of Hecke’s thesis [10]. They are also subsumed in more far-reachin
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William Strieder,Rutherford Arisfits into a fine classification, details of its function theory, etc., one should use as much Lie theoretic information about Ĝ as is possible. In particular it is often useful to study the orbit structure of real subgroups of Ĝ. Such orbits are usually not complex sub-manifolds of X.
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